The Karahan Model demonstrates dark energy's role in cosmic origin via a modified Kerr tensor in a parent universe.
THE KARAHAN MODEL: COSMIC ORIGINS VIA ROTATIONAL INHERITANCE Re-Centered Ring-Edge Recombination and Kerr Tensor Dynamics The Extended Einstein Field Equation The foundation of the Karahan Model is the modification of General Relativity to integrate the angular momentum inherited from a parent universe. The classical energy-momentum tensor is expanded by the Kerr-Flux term, which describes the massive torsion flow through the ring singularity. The mathematical formula is: R_mu_nu - 0.5 * R * g_mu_nu + Lambda * g_mu_nu = (8 * pi * G / c^4) * (T_Matter + T_Kerr_Flux) Angular Momentum Transmission (Kerr Angular Momentum Transmission) The macroscopic spin of the parent universe (J_Parent) is not fully transferred into our universe. When passing through the Kerr singularity, it experiences damping due to spacetime resistance. This is modeled by the decay equation: J_Kerr = J_Parent * e^(-integral gamma(r)dr) This inherited angular momentum induces a cosmic torsion field, which acts as negative pressure within the Einstein-Cartan theory, providing the geometric equivalent of Dark Energy. Ring-Edge Recombination: The Geometric Filter The crucial process for the creation of matter takes place at the threshold of the rotating Kerr singularity. The incoming energy flow splits geometrically: First, the Central Axial Bypass (95 percent). The majority of the energy passes through the center of the ring undisturbed as a massive torsion flow that expands space. Second, the Ring-Edge Flow (5 percent). Due to extreme shear forces at the edge of the rotating ring, energy condenses into visible matter. The energy distribution follows the equation: E_tot = E_Baryon (5%) + E_Torsion (95% -> Lambda_eff) Monte-Carlo Calibration The geometric ratio of the open Kerr-ring center to the sharp edge is responsible for the visible matter distribution. Monte-Carlo simulations utilizing quantum fluctuations at the edge of the ring confirm that the structural integrity of this 5 to 95 percent distribution remains stable across thousands of universal iterations.
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Asil Karahan (2026) studied this question.
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